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@ARTICLE{Saini2009,
  author = {Anju Saini, V.K.Katiyar, Pratibha},
  title = {13
	
	Mathematical Modeling of Lung Mechanics-A Review},
  journal = {Indian Journal of Biomechanics:},
  year = {2009},
  pages = {1-4},
  month = {March},
  note = {Paper mit Athmungsmodell und dem MEFV (maximum expiratory flow-volume)},
  abstract = {The Lungs are paired organs in the chest that perform respiration.
	Our lungs do a vital job.
	
	The maximum expiratory flow-volume (MEFV) curve is a sensitive test
	of respiratory
	
	mechanics. It has been shown that lung heterogeneity plays an important
	role in respiratory
	
	system pathology and influences results of lung examinations. The
	first major advance in
	
	understanding expiratory flow limitation of the lungs came with the
	description of isovolume
	
	pressure-flow curves. These curves documented the existence of a volume-dependent
	limit to
	
	maximal expiratory flow and led directly to the description of the
	maximal expiratory flowvolume
	
	(MEFV) curve. This study is focused on the review of various mathematical
	models
	
	for lung mechanics, which provides the basis for the most clinically
	applied methods of lung
	
	mechanics analysis},
  keywords = {respiration, maximal expiratory flow-volume curve, isovolume pressure-flow
	
	curve, flow limitation.},
  owner = {claude},
  timestamp = {2012.09.22},
  url = {http://www.iitr.ac.in/ISB/uploads/File/ISB/pdf/anju.pdf}
}

@ELECTRONIC{PhysiomeRC2012,
  author = {Gary Raymond},
  title = {Lung RC},
  language = {English},
  organization = {Physiome Project},
  url = {http://www.physiome.org/jsim/models/webmodel/NSR/Lung_RC/detail.html#Run_JSim_Model},
  comment = {Das Lungen Modell wurde von Herrn Thierry als start empfolen.},
  keywords = {lung, compliance, resistance, RC circuit, mechanics, airflow, trachea,
	tidal volume, positive pressure, ventilation},
  owner = {claude},
  timestamp = {2012.09.26}
}

@ARTICLE{Botsis2012,
  author = {Taxiarchis Botsis, John Mantas, Stelios Halkiotis},
  title = {Mathematical modelling and curve fitting for the study of respiratory
	system parameters},
  note = {Es geht um das Mathematische Modell und der Curve welche es erlauben
	am besten die Parameter des Athmungssystem zu studieren.},
  abstract = {The target of this study was the development of mathematical models
	that best describe the behaviour of respiratory parameters.
	
	First of all, we studied lung volume in relation to time both for
	normal and maximal inspiration/expiration by developing mathematical
	models. For the construction of these equations the exponential model
	was used.
	
	Then we tried to study the flow-volume of a typical spirometer curve
	by dividing it into two parts: the first part reaches the Peak Expiratory
	Flow (PEF) point and the second follows until the volume reaches
	Vital Capacity (VC). For the first part we built an exponential equation;
	for the second part a number of existing prediction equations for
	the flow in various points of VC were used.
	
	For the volume-pressure diagram, we built exponential equations that
	describe the volume-pressure relation below Vo (Vo: lung volume where
	pressure is zero). The equations were coupled for expiration and
	inspiration.},
  keywords = {Mathematical models; curve fitting; respiratory system},
  owner = {claude},
  timestamp = {2012.09.22},
  url = {http://www.afscet.asso.fr/resSystemica/Crete02/Botsis.pdf}
}

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